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- W2187787310 abstract "Albertson and Collins defined the distinguishing number of a graph to be the smallest number of colors needed to color its vertices so that the coloring is preserved only by the identity automorphism. Collins and Trenk followed by defining the distinguishing chromatic number of a graph to be the smallest size of a coloring that is both proper and distinguishing. We show that, with two exceptions, generalized Petersen graphs are 2-distinguishable and properly 3-distinguishable." @default.
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- W2187787310 date "2008-01-01" @default.
- W2187787310 modified "2023-09-24" @default.
- W2187787310 title "Distinguishing and Distinguishing Chromatic Numbers of Generalized Petersen Graphs" @default.
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